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Journal ArticleDOI

Algorithmic graph theory and perfect graphs

Rolf H. Möhring
- 01 Jun 1986 - 
- Vol. 3, Iss: 2, pp 207-208
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This article is published in Order.The article was published on 1986-06-01. It has received 1324 citations till now. The article focuses on the topics: Trivially perfect graph & Perfect graph theorem.

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Citations
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Proceedings ArticleDOI

Improving scratchpad allocation with demand-driven data tiling

TL;DR: A new comparability graph coloring allocator that integrates for the first time data tiling and SPM allocation for arrays by tiling arrays on-demand to improve utilization of the SPM.
Journal ArticleDOI

Efficient maximum matching algorithms for trapezoid graphs

TL;DR: This paper proposes an efficient maximum matching algorithm for finding a maximum matching in trapezoid graphs, and improves the complexity to $O(n(\log n)^2)$, and generalizes this algorithm to a larger graph class, namely $k$-trapezoids graphs.
Proceedings ArticleDOI

Counting Euler Tours in Undirected Bounded Treewidth Graphs

TL;DR: In this paper, it was shown that counting Euler tours in undirected bounded tree-width graphs is tractable even in parallel by proving a GapL upper bound, which is in stark contrast to #P-completeness of the same problem in general graphs.
Book ChapterDOI

Recognition and Orientation Algorithms for P4-Comparability Graphs

TL;DR: These algorithms are simple, use simple data structures, and have the advantage over those of Raschle and Simon in that they are non-recursive, require linear space and admit effcient parallelization.
Posted Content

An Efficient Representation for Filtrations of Simplicial Complexes

TL;DR: A new data structure called the Critical Simplex Diagram (CSD), which is a variant of the Simplex Array List, allows one to store in a compact way the filtration of a simplicial complex and allows for the efficient implementation of a large range of basic operations.
References
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BookDOI

Graphs and Order

Ivan Rival
Journal ArticleDOI

Interval graphs and related topics

TL;DR: A more general paradigm for studying various classes of graphs is suggested which can be described as follows: when 9 is allowed to be an arbitrary family of sets, the class obtained as intersection graphs is all undirected graphs.